generalized mixed effects regression
# Load lmerTest library(lmerTest) # Fit the model and look at its summary model_out <- glmer(cbind(Purchases, Pass) ~ friend + ranking + (1 | city), family = "binomial", data = all_data) summary(model_out)
Fit a
glmer()
with all_data
data.frame
. Use cbind(Purchases, Pass)
being predicted by friend
and ranking
(friend
goes first). Use city
as your your random-effect and family = "binomial"
.If the parameter estimate for
friend
is significantly less than zero, then a friend's recommendation decreases the chance somebody makes a purchase. If the parameter estimate for friend
is not significantly different than zero, then a friend's recommendation has no effect on somebody making a purchase.Odds-ratio
- interpretation
- If an odds-ratio is 1.0, then both events have an equal chance of occurring.
- If an odds-ratio is less than 1, then a friend's recommendation would decrease the chance of a purchase occurring.
- If an odds-ratio is greater than 1, then a friend's recommendation would increase the chance of a purchase occurring.
- Counts data
- Chi-squared test can be used to compare binned counts
- poisson glm is also an alternative